As per the question, wave number corresponding to the fundamental band =2350 cm -1
Fundamental is corresponding to the selection rule, Δv =±1
The first overtone band corresponds to the transition in accordance with the selection rule Δv=±2 (anharmonic oscillator).
The energy band position corresponding to the first overtone ~ 2 x position of the fundamental band (cm-1)
:. As per the data given in the problem energy corresponding to the first overtone ~2 x 2350 cm-1
=4700 cm-1
When we consider anharmonicity in to account,
Equation for fundamental band is given as ΔE=e (1-2xe)cm-1
Equationfor fundamental band is given as ΔE=2e (1-3xe)cm-1
Where e= equilibrium oscillation frequency
And xe=anharmonicity constant
Using these equations we can calculate the precise energy values taking anharmonicity constant and equilibrium oscillation frequency (or wave number) in to account(provided those values are available for the given molecular system).
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